By computing the volume of the solid of revolution obtained by revolving the region under the semicircle

from to about the -axis, show that the volume of a sphere of radius is cubic units.

Name: By computing the volume of the solid of revolution obtained by revolving the region under the semicircle from to about the -axis, show that the volume of a sphere of radius is cubic units.
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Question

By computing the volume of the solid of revolution obtained by revolving the region under the semicircle
​  ​
from  to  about the  -axis, show that the volume of a sphere of radius  is  cubic units.

Quizplus · Accepted Answer

The Answer is

cu units

By Computing the Volume of the Solid of Revolution Obtained